This problem was previously responded to by a CHEGG expert describing how it can be solved usin the program MATLAB, can this problem be solved numerically? 2. The susceptible-infective-removed (SIR) epidemic model, where the pop- ulation is divided into susceptible S(t), infected I(t) and recovered R(t), in deterministic form is given by dS(t) dt df(t) = dt where N S(t)I(t)+R() s(0)1(0) + R(0). The corresponding stochastic model is given by [4, 5, 67] dW1 Modeling with Stochastic Differential Equations 215 where W, and W2 are two Wiener proceses. Taking ( 0.04, f 0.01, S(0) 950, 1(0) 50 and time period 10, 1001, oltain the numerical solution of the system and comment on the result. This problem was previously responded to by a CHEGG expert describing how it can be solved usin the program MATLAB, can this problem be solved numerically? 2. The susceptible-infective-removed (SIR) epidemic model, where the pop- ulation is divided into susceptible S(t), infected I(t) and recovered R(t), in deterministic form is given by dS(t) dt df(t) = dt where N S(t)I(t)+R() s(0)1(0) + R(0). The corresponding stochastic model is given by [4, 5, 67] dW1 Modeling with Stochastic Differential Equations 215 where W, and W2 are two Wiener proceses. Taking ( 0.04, f 0.01, S(0) 950, 1(0) 50 and time period 10, 1001, oltain the numerical solution of the system and comment on the result